Here, \(P\)  is conjugate momentum and \(m\)  is the reduced mass of the system, which expressed as, \(m=\frac{2m_\rho m_\lambda }{m_\rho + m_\lambda }\) ; where, \(m_{\rho }=\frac{2m_1m_2}{m_1+m_2}\)  and \(m_{\lambda }=\frac{2m_3(m_{1}^{2}+m_{2}^{2}+m_{1}m_{2})}{(m_1+m_2)(m_1+m_2+m_3)}\)  [1]}. Here, \(m_1\) , \(m_2\) , \(m_3\)  are the masses of the constituent quarks: \(m_u=m_d=0.344 GeV\) , \(m_c=1.275 GeV\) , and \(m_b=4.670 GeV\) . As the hypercentral model itself suggests, \(V(x)\)  is non-relativistic interaction potential inside the baryonic system dependeing only on hyperradius x (falls in two terms i.e. spin dependent (\(V_{SD}\) ) and spin independent (\(V_{SI}\) ) potential term [2]}, [3]}, [4]}).
\(V(x)=V_{SD}(x) + V_{SI}(x)\) 
